国际学生入学条件
Transcripts – Applicants must upload unofficial transcripts for all institutions attended since high school. If an applicant is admitted, official transcripts will be requested only from the institutions were a degree was earned. Foreign applicants must provide transcripts converted to English, and a calculated US GPA
Personal History Statement – This will be required by all students, please see the Graduate Division website for more information.
Letters of Recommendation – We require three letters of recommendation. Letters must be uploaded digitally, paper LORs will not be accepted.
GRE – Official scores are required for the General and Subject GRE exam taken within the last five years for MS & PhD applicants. Subject GRE scores are mandatory for all PhD applicants. PhD applications will not be reviewed without Subject GRE scores. MS applications will be reviewed, however, priority will be given to applicants with Subject GRE scores. No minimum score requirement. International Students - International and permanent resident graduate students who are not citizens of countries where English is either the primary or dominant language (as approved by the UC Irvine Graduate Council) who wish to be considered for appointment as a Teaching Assistant (TA) must have a score of at least 26 in the speaking component of TOEFL iBT or a score of 8 or higher on the speaking module of the IELTS exam. This is a university requirement, the department cannot make exceptions for scores below 26 or 8, respectively. TOEFL iBT -80 , IELTS -overall minimum score of 7 and no scores less than 6 on any individual module. For the paper-based test, a minimum score of 550
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雅思考试总分
7.0
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雅思考试指南
- 雅思总分:7
- 托福网考总分:80
- 托福笔试总分:550
- 其他语言考试:NA
CRICOS代码:
申请截止日期: 请与IDP顾问联系以获取详细信息。
课程简介
该小组的研究兴趣包括多个复杂变量的函数理论,谐波分析,临界点理论,链接,动力学系统,三明治对,极小极大值,薛定rod算子,光子晶格以及包括各种流体在内的非线性偏微分方程的分析。动态模型,非线性扩散,自由边界问题,椭圆和Hamilton-Jacobi方程,以及均质化和弱KAM理论。后者涵盖从纯粹到应用的广泛领域,包括代数和数论,分析和偏微分方程,应用和计算数学,遍历理论和动力学系统,几何和拓扑,逻辑,数学物理和概率。数学系拥有从纯数学到应用数学的当前活跃的广泛研究领域。在该系进行的研究获得国际认可,目前的研
The group's research interests range from function theory of several complex variables, harmonic analysis, to critical point theory, linking, dynamical systems, sandwich pairs, minimax, Schrodinger operators, photonic lattices, and the analysis of nonlinear partial differential equations including a variety of fluid dynamic models, nonlinear diffusions, free boundary problems, elliptic and Hamilton-Jacobi equations, as well as homogenization and weak KAM theory. The latter span a wide range of fields from pure to applied and include Algebra and Number Theory, Analysis and Partial Differential Equations, Applied and Computational Mathematics, Ergodic Theory and Dynamical System, Geometry and Topology, Logic, Mathematical Physics, and Probability. The Department of Mathematics boasts a wide range of active research areas of current interest ranging from pure mathematics to applied mathematics. Research performed in the department enjoys international recognition as witnessed by current research rankings and several prestigious awards received by its faculty.
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